9th-Grade-Math---USA
Relation-within-Triangles
Easy
Question
The value of x in the diagram is
- 13
- 18
- 33
- not enough information
The correct answer is: 18
Related Questions to study
9th-Grade-Math---USA
The value of x is
The value of x is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
The value of x so that point P lies on the bisector of A is
The value of x so that point P lies on the bisector of A is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
From the given figure, the value of x is
From the given figure, the value of x is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
A, B are Mid points of the side’s GH and JH. If AB = 3x + 8 and GJ = 2x + 24, then the value of AB is
A, B are Mid points of the side’s GH and JH. If AB = 3x + 8 and GJ = 2x + 24, then the value of AB is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
If D, E are mid-points of AB and AC, then the value of x is
If D, E are mid-points of AB and AC, then the value of x is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
If WZ is the perpendicular bisector of XY, then the value of XZ is
If WZ is the perpendicular bisector of XY, then the value of XZ is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
The co-ordinates of the centroid D of 
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The co-ordinates of the centroid D of having vertices as R(-6, 2), S(-2, 6), T(2, 4) is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
List the sides in order from smallest to largest.
List the sides in order from smallest to largest.
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
Centroid divides the median in the ratio (from the vertex)
Centroid divides the median in the ratio (from the vertex)
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
The length of 
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The length of is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
In the diagram, N is the incentre of 
.
The statement that cannot be deducted from the figure is
In the diagram, N is the incentre of .
The statement that cannot be deducted from the figure is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
In the diagram, if M is the centroid of 
, CM = 36, then the value of MR is
In the diagram, if M is the centroid of , CM = 36, then the value of MR is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
In the diagram, if 
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In the diagram, if is the perpendicular bisector of , then the value of MN is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
The other name of concurrency of altitudes is
The other name of concurrency of altitudes is
9th-Grade-Math---USARelation-within-Triangles
9th-Grade-Math---USA
The other name of concurrency of medians is
The other name of concurrency of medians is
9th-Grade-Math---USARelation-within-Triangles
